DISCUSSION of “Evidence of chaos in the rainfall-runoff process” Which chaos in the rainfall-runoff process?
暂无分享,去创建一个
Shaun Lovejoy | Daniel Schertzer | Ioulia Tchiguirinskaia | Pierre Hubert | Hocine Bendjoudi | P. Hubert | D. Schertzer | S. Lovejoy | I. Tchiguirinskaia | H. Bendjoudi | M. Larchevêque | M. Larchevêque | MICHELE LARCHEVÊQUE
[1] Nelson Obregón,et al. A Deterministic Geometric Representation of Temporal Rainfall: Results for a Storm in Boston , 1996 .
[2] N. Cutland,et al. On homogeneous chaos , 1991, Mathematical Proceedings of the Cambridge Philosophical Society.
[3] Shaun Lovejoy,et al. Non-Linear Variability in Geophysics , 1991 .
[4] Shaun Lovejoy,et al. Multifractals, universality classes and satellite and radar measurements of cloud and rain fields , 1990 .
[5] William H. Press,et al. Numerical recipes in C. The art of scientific computing , 1987 .
[6] C. Essex,et al. Correlation dimension and systematic geometric effects. , 1990, Physical Review A. Atomic, Molecular, and Optical Physics.
[7] J. Theiler. Some comments on the correlation dimension of $1/f^\alpha$ noise , 1993, comp-gas/9302001.
[8] Shie-Yui Liong,et al. Singapore Rainfall Behavior: Chaotic? , 1999 .
[9] F. Takens. Detecting strange attractors in turbulence , 1981 .
[10] P. Grassberger. Do climatic attractors exist? , 1986, Nature.
[11] Demetris Koutsoyiannis,et al. Deterministic chaos versus stochasticity in analysis and modeling of point rainfall series , 1996 .
[12] Ronny Berndtsson,et al. Evidence of chaos in the rainfall-runoff process , 2001 .
[13] Bellie Sivakumar,et al. Rainfall dynamics at different temporal scales: A chaotic perspective , 2001 .
[14] Bellie Sivakumar,et al. Chaos theory in hydrology: important issues and interpretations , 2000 .
[15] Francesco Lisi,et al. CHAOTIC FORECASTING OF DISCHARGE TIME SERIES: A CASE STUDY 1 , 2001 .
[16] D. Schertzer,et al. New Uncertainty Concepts in Hydrology and Water Resources: Multifractals and rain , 1995 .
[17] A. Provenzale,et al. Finite correlation dimension for stochastic systems with power-law spectra , 1989 .
[18] Konstantine P. Georgakakos,et al. Chaos in rainfall , 1989 .
[19] W. Ebeling. Stochastic Processes in Physics and Chemistry , 1995 .
[20] Magnus Persson,et al. Is correlation dimension a reliable indicator of low‐dimensional chaos in short hydrological time series? , 2002 .
[21] Jinqiao Duan,et al. Fractional Fokker-Planck Equation for Nonlinear Stochastic Differential Equations Driven by Non-Gaussian Levy Stable Noises , 1999, math/0409486.
[22] M. Hénon,et al. A two-dimensional mapping with a strange attractor , 1976 .
[23] E. Lorenz. Dimension of weather and climate attractors , 1991, Nature.
[24] A. Jayawardena,et al. Noise reduction and prediction of hydrometeorological time series: dynamical systems approach vs. stochastic approach , 2000 .
[25] James B. Ramsey,et al. The statistical properties of dimension calculations using small data sets , 1990 .
[26] E. Lorenz. Deterministic nonperiodic flow , 1963 .
[27] A. D. Kirwan,et al. An Investigation of the Ability of Nonlinear Methods to Infer Dynamics from Observables , 1994 .
[28] D. Schertzer,et al. Physical modeling and analysis of rain and clouds by anisotropic scaling multiplicative processes , 1987 .
[29] Shaun Lovejoy,et al. NOTES AND CORRESPONDENCE Universal Multifractals Do Exist!: Comments on ''A Statistical Analysis of Mesoscale Rainfall as a Random Cascade'' , 1997 .
[30] G. Nicolis,et al. Is there a climatic attractor? , 1984, Nature.
[31] Luca Ridolfi,et al. Nonlinear analysis of river flow time sequences , 1997 .
[32] D. Ruelle. Chaotic evolution and strange attractors , 1989 .
[33] Leonard A. Smith. Intrinsic limits on dimension calculations , 1988 .
[34] P. Grassberger,et al. Characterization of Strange Attractors , 1983 .
[35] P. Grassberger,et al. Measuring the Strangeness of Strange Attractors , 1983 .
[36] Shaun Lovejoy,et al. Which chaos in the rainfall-runoff process? , 2002 .
[37] Theiler,et al. Spurious dimension from correlation algorithms applied to limited time-series data. , 1986, Physical review. A, General physics.
[38] D. Schertzer,et al. Non-Linear Variability in Geophysics : Scaling and Fractals , 1990 .
[39] Zbigniew W. Kundzewicz,et al. Dimensionality of Scandinavian river flow regimes , 1999 .
[40] Upmanu Lall,et al. Nonlinear Dynamics of the Great Salt Lake: Dimension Estimation , 1996 .
[41] S. A. El-Wakil,et al. Fractional Fokker–Planck equation , 2000 .
[42] P. Grassberger. Generalized dimensions of strange attractors , 1983 .
[43] Shie-Yui Liong,et al. A systematic approach to noise reduction in chaotic hydrological time series , 1999 .
[44] William H. Press,et al. Numerical recipes , 1990 .
[45] Shaun Lovejoy,et al. Multifractal Cascade Dynamics and Turbulent Intermittency , 1997 .
[46] Shaun Lovejoy,et al. Multifractals and extreme rainfall events , 1993 .
[47] J. Kahane. Definition of stable laws, infinitely divisible laws, and Lévy processes , 1995 .
[48] Upmanu Lall,et al. Nonlinear dynamics of the Great Salt Lake: system identification and prediction , 1996 .
[49] J. E. Glynn,et al. Numerical Recipes: The Art of Scientific Computing , 1989 .
[50] J. Theiler. Some Comments on the Correlation Dimension of 1/fαNoise , 1991 .
[51] James P. Crutchfield,et al. Geometry from a Time Series , 1980 .
[52] C. Essex. Correlation Dimension and Data Sample Size , 1991 .